\(\mathrm{HO}\pi\) in Coq
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Publication:2031410
DOI10.1007/s10817-020-09553-0OpenAlexW3086025821MaRDI QIDQ2031410
Sergueï Lenglet, Guillaume Ambal, Alan Schmitt
Publication date: 9 June 2021
Published in: Journal of Automated Reasoning (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1007/s10817-020-09553-0
Uses Software
Cites Work
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- Characterizing contextual equivalence in calculi with passivation
- Bisimulation for higher-order process calculi
- Mechanizing type environments in weak HOAS
- Nominal techniques in Isabelle/HOL
- A calculus of mobile processes. I
- A linear logical framework
- \(\pi\)-calculus in (Co)inductive-type theory
- Nominal logic, a first order theory of names and binding
- Proving congruence of bisimulation in functional programming languages
- The locally nameless representation
- A First-Order Syntax for the π-Calculus in Isabelle/HOL using Permutations
- The Theory of Contexts for First Order and Higher Order Abstract Syntax
- Towards a Formally Verified Proof Assistant
- HOCore in Coq
- Formalising the pi-calculus using nominal logic
- de Bruijn notation as a nested datatype
- A fully adequate shallow embedding of the π-calculus in Isabelle/HOL with mechanized syntax analysis
- Proof-relevant π-calculus: a constructive account of concurrency and causality
- Abella: A System for Reasoning about Relational Specifications
- A case study in programming coinductive proofs: Howe’s method
- A proof theory for generic judgments
- Howe's Method for Contextual Semantics
- Consistency of the theory of contexts
- Theorem Proving in Higher Order Logics
- Types for Proofs and Programs
- Higher-order psi-calculi
- Beluga: A Framework for Programming and Reasoning with Deductive Systems (System Description)
- A Distribution Law for CCS and a New Congruence Result for the π-Calculus
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